Neo Deco 6 RE12A4 - Griddle TEFAL - Free user manual and instructions
Find the device manual for free Neo Deco 6 RE12A4 TEFAL in PDF.
Frequently Asked Questions - Neo Deco 6 RE12A4 TEFAL
User questions about Neo Deco 6 RE12A4 TEFAL
0 question about this device. Answer the ones you know or ask your own.
Ask a new question about this device
Download the instructions for your Griddle in PDF format for free! Find your manual Neo Deco 6 RE12A4 - TEFAL and take your electronic device back in hand. On this page are published all the documents necessary for the use of your device. Neo Deco 6 RE12A4 by TEFAL.
USER MANUAL Neo Deco 6 RE12A4 TEFAL
CONSEILS/INFORMATIONS
ENVIRONMENT

VEILIGHEIDSINSTRUCTIES BELANGRIJK VOORZORGSGMAATREGELEN
snoer:
afneembaar snoer:
DOEN
NIETDOEN
ADVIES / INFORMATIE

MILIEU

①

TIPPS/INFORMATIONEN


SAFETY INSTRUCTIONS IMPORTANT PRECAUTIONS
cord:



ENVIRONMENT

①
CONSIGNAS DE SEGURIDAD PRECAUCIONES IMPORTANTES
QUÉ DEBE HACER
ES
$$ \therefore \mathrm {d i a g} (A) = 0 $$
$$ \dot {a} \text {以} \text {g l l} \text {b w g} \dot {\varphi} \text {z i a l l} \text {e} \dot {\omega} \cdot \text {J i} $$
$$ \begin{array}{l} \text {d i l l} \quad \text {J o n} \quad \text {p r} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \quad \text {f} \ \text {d i l l} \quad \text {(J d d a l l} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \text {(J d d a l l)} \quad \end{array} $$
$$ \therefore \text {i} \left. \frac {\partial f}{\partial x} \right| _ {x = 0} = \frac {\partial f}{\partial y} $$
$$ \Delta_ {2} \neq 1 5 1 1. \Delta_ {3} = 1 5 1 1. $$
$$ \ddot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} $$
$$ \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} \dot {a} $$
$$ \because \exists \dots \text {i s} \quad \left. \right| \left. \right| \left. \right| \left. \right| \left. \right| \left. \right| \left. \right| \left. \right| \left. \right| \left. \right| \dots \cdot . $$
J
$$ \begin{array}{c} \dot {j} \dot {w} \dot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ddot {q} \ \dots \end{array} $$
$$ \begin{array}{l} \text {i g i l} \ \text {c h a w y 1} \ \text {c l} \end{array} \text {o r} \text {i j i l} \text {c i i l} \text {e} \text {i i} \text {i} \text {i} \text {i} \text {i} \text {i} \text {i} \text {i} $$
$$ \therefore \text {s l} \text {a b i} \text {a r j a} \text {j i} \text {p e l} \text {b w} \text {g c} \text {i i} \text {a l l} \text {c s} \text {w} \text {d i} \text {e} \text {f} \text {l o s}. (\dots) $$
$$ \therefore \sum \cdot j: $$
.
$$ i i l w s o g y l a d i c j k n j k l s l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l $$
$$ \cdot \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline \overline $$
$$ \bullet_ {0} \dot {\mathrm {j}} \dot {\tilde {2}} $$
$$ \hat {J} \omega \hat {J} \omega \hat {J} \omega \hat {J} \omega \hat {J} \omega \hat {J} \omega \hat {J} \omega $$
$$ \bullet \widehat {C} _ {1} ^ {\prime} $$
a
a aal
1
$$ i l o i n $$
slll jll yllps sllw gjz jll
$$ \frac {1 1 5}{2 4} \div 1 1 g $$
a
1
iiie 1

.
1 1
1
i
J 1
1
J 1
8 8
1
jlll jll lgl jn jn jn jn jn jn
Jiaicaiiall baiy golid aed
i11 iSlo 1
1 1
bawig colid jrdall g yg sloy 1 Joo
i 1
一
1 1
- [ - \frac{4}{3}]
1
一.
.
LILsYy 1
a aai 1 g jn n gilg 1g
J 1
y 1
y jnnn
1
.115
clicb1/ooglu
j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1
.(…)
.2g
L = 4S (3)
iai liy 151 d0o

- iS Sos j b20 1 15
. 1
J 1
J8 j 8
在 Rt ABD 中:
m = 311
m = 311
G
3
. 15
.
1sI 1
.
1
山
i
j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j 1 j
.
Jgduaiuui 1
$$ \because \mathrm {d} \omega = \frac {\partial \omega}{\partial t} $$
$$ j _ {i} \in {1, 2, \dots , n } $$
$$ j k s l a b $$
$$ - 4 c $$
$$ - s l $$
$$ \sigma_ {g s u s} $$
$$ - \cdot a i l $$
$$ \cdot L _ {A} $$
$$ \frac {1}{2} \times 5 = $$
$$ \cdot \downharpoonleft $$
$$ g \cdot \text {j} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} \cdot \text {i} $$
$$ \lim _ {n \rightarrow \infty} \frac {\log_ {1 0} n}{\log_ {2 0} 2} $$
$$ . \Delta \bar {r} \bar {s} p a l i n j i b e l o w g o j g u a l g o a l $$
$$ \left. \right| _ {b} \left| _ {a} \right| \left| _ {b} \right| \left| _ {a} \right| \left| _ {b} \right| \left| _ {a} \right| \left| _ {b} \right| \left| _ {a} \right| \left| _ {b} \right| \left| _ {a} \right| \left| _ {b} \right| \left| _ {a} \right| $$
$$ . \dot {s} \dot {s} j i a b o d i s g $$
$$ \ddot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \dot {j} \ddot {j} \ddot {j} \ddot {j} \ddot {j} \ddot {j} \ddot {j} \ddot {j} \ddot {j} $$
$$ \therefore \frac {1}{2} x - 1 > 3 - \frac {3}{2} x $$
$$ \cdot \Xi $$
$$ \therefore \frac {1}{2} 5 1 \div 1 = 1 0 $$
$$ x o l 5 1 j p i w \cdot \frac {1 1}{1 1} $$

*








1.







2.










3.




4.




5.
















